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"Love's Lines, Angles and Rhymes" is a song written by Dorothea Joyce and performed by The 5th Dimension. It reached #6 on the U.S. adult contemporary chart, #19 in Canada, [1] #19 on the Billboard Hot 100, and #28 on the U.S. R&B chart in 1971. [2] It was featured on their 1971 album, Love's Lines, Angles and Rhymes. [3]
Love's Lines, Angles and Rhymes is the sixth album by the American pop group the 5th Dimension, released in 1971. The title song had been recorded originally by Diana Ross the previous year. It reached #17 on Billboard 's Top 200 Album Chart and became the band's third consecutive album to be certified Gold.
Here, p is the (positive) length of the line segment perpendicular to the line and delimited by the origin and the line, and is the (oriented) angle from the x-axis to this segment. It may be useful to express the equation in terms of the angle α = φ + π / 2 {\displaystyle \alpha =\varphi +\pi /2} between the x -axis and the line.
An angle equal to 1 / 4 turn (90° or π / 2 radians) is called a right angle. Two lines that form a right angle are said to be normal, orthogonal, or perpendicular. [12] An angle larger than a right angle and smaller than a straight angle (between 90° and 180°) is called an obtuse angle [11] ("obtuse" meaning "blunt").
First reflect a point P to its image P′ on the other side of line L 1. Then reflect P′ to its image P′′ on the other side of line L 2. If lines L 1 and L 2 make an angle θ with one another, then points P and P′′ will make an angle 2θ around point O, the intersection of L 1 and L 2. I.e., angle ∠ POP′′ will measure 2θ.
Lines A, B and C are concurrent in Y. In geometry, lines in a plane or higher-dimensional space are concurrent if they intersect at a single point.. The set of all lines through a point is called a pencil, and their common intersection is called the vertex of the pencil.
And while sure, pickup lines can be a little cheesy, the trick is to deliver them with confidence so that the person on the receiving end knows that you know it’s all in good fun.
Lines through a given point P and asymptotic to line R. Non-intersecting lines in hyperbolic geometry also have properties that differ from non-intersecting lines in Euclidean geometry: For any line R and any point P which does not lie on R, in the plane containing line R and point P there are at least two distinct lines through P that do not ...